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  1. Applied Categorical Structures
  2. Applied Categorical Structures : Volume 12
  3. Applied Categorical Structures : Volume 12, Issue 2, April 2004
  4. Merotopological Spaces
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Applied Categorical Structures : Volume 25
Applied Categorical Structures : Volume 24
Applied Categorical Structures : Volume 23
Applied Categorical Structures : Volume 22
Applied Categorical Structures : Volume 21
Applied Categorical Structures : Volume 20
Applied Categorical Structures : Volume 19
Applied Categorical Structures : Volume 18
Applied Categorical Structures : Volume 17
Applied Categorical Structures : Volume 16
Applied Categorical Structures : Volume 15
Applied Categorical Structures : Volume 14
Applied Categorical Structures : Volume 13
Applied Categorical Structures : Volume 12
Applied Categorical Structures : Volume 12, Issue 5-6, October 2004
Applied Categorical Structures : Volume 12, Issue 4, August 2004
Applied Categorical Structures : Volume 12, Issue 3, June 2004
Applied Categorical Structures : Volume 12, Issue 2, April 2004
One Setting for All: Metric, Topology, Uniformity, Approach Structure
Merotopological Spaces
Frames and Grids
A Constructive Proof of the Gelfand—Kolmogorov Theorem
A Categorical Approach to Threshold Agent Networks
Applied Categorical Structures : Volume 12, Issue 1, February 2004
Applied Categorical Structures : Volume 11
Applied Categorical Structures : Volume 10
Applied Categorical Structures : Volume 9
Applied Categorical Structures : Volume 8
Applied Categorical Structures : Volume 7
Applied Categorical Structures : Volume 6
Applied Categorical Structures : Volume 5

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Merotopological Spaces

Content Provider Springer Nature Link
Author Bentley, H. L. Herrlich, H.
Copyright Year 2004
Abstract In this paper we introduce a new topological-type of structured set called merotopological space. The appropriate morphisms are defined and characterizations of the corresponding initial and final structures are given. The resulting category contains as fully embedded subcategories not only the category of topological spaces and continuous maps but also the category of merotopic spaces and uniformly continuous maps, and, a fortiori, the category of nearness spaces and the category of uniform spaces. A functorial completion is constructed for merotopological spaces using bunches. A problem that has remained long open in the setting of nearness spaces is to find an internal characterization of the epireflective hull of the topological spaces. We solve the analogue of this problem in the setting of merotopological spaces. Applications to the Wyler prime closed filter compactification and to Taimanov's extension theorem are given.
Starting Page 155
Ending Page 180
Page Count 26
File Format PDF
ISSN 09272852
Journal Applied Categorical Structures
Volume Number 12
Issue Number 2
e-ISSN 15729095
Language English
Publisher Kluwer Academic Publishers
Publisher Date 2004-01-01
Publisher Place Dordrecht
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Theory of Computation Geometry Convex and Discrete Geometry Mathematical Logic and Foundations
Content Type Text
Resource Type Article
Subject Theoretical Computer Science Algebra and Number Theory Computer Science
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